The natural frequencies and loss factors of a rectangular three-layered plate with a viscoelastic core layer and laminated face layers are considered. The equations of free vibration of the plate together with the corresponding boundary conditions are derived for a non-symmetric plate with general a
Dynamic analysis and damping of composite structures embedded with viscoelastic layers
โ Scribed by Mohan D. Rao; Raghu Echempati; Satish Nadella
- Publisher
- Elsevier Science
- Year
- 1997
- Tongue
- English
- Weight
- 644 KB
- Volume
- 28
- Category
- Article
- ISSN
- 1359-8368
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โฆ Synopsis
In recent years, it has been found that composites co-cured with viscoelastic materials can enhance the damping capacity of a composite structural system with little reduction in stiffness and strength. Because of the anisotropy of the constraining layers, the damping mechanism of co-cured composites is quite different from that of conventional structures with metal constraining layers. This paper presents an analysis of the dynamic properties of multiple damping layer, laminated composite beams with anisotropic stiffness layers, by means of the finiteelement-based modal strain energy method. ANSYS 4.4A finite element software has been used for this study. The variation of resonance frequencies and modal loss factors of various beam samples with temperature is studied. Some of these results are compared with the closed-form theoretical results of an earlier published work. For obtaining optimium dynamic properties, the effects of different parameters, such as layer orientation angle and compliant layering, are studied. Also, the effect of using a combination of different damping materials in the system for obtaining stable damping properties over a wide temperature range is studied.
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In the present study, we propose to implement the dynamic viscoelastic finite element algorithm in a scalable distributed parallel environment using a generic message passing library such as PVM. The conjugate gradient algorithm are used for the solution of the system of the equations. Various mesh
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